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A scheme of approximation solution of problem 1 rj Lmax to job release dates is under study. We present a general scheme of approximation solution of the problem
Improvement of Accuracy of Radiative Heat Transfer Differential Approximation Method for Multi Dimensional Systems by Means of Auto-Adaptable Boundary ConditionsDifferential approximation is derived from radiation transfer equation by averaging over the solid
On an approximate solution to an ill-posed mixed boundary value problem for the Laplace equation in a cylindrical domain with homogeneous conditions of the second kind on the lateral surface of the cylinder; [О приближенном решении некорректно поставленной смешанной краевой задачи для уравнения Лапласа в цилиндрической области с однородными условиями второго рода на боковой поверхности цилиндра] in the Cauchy data, i. e. is ill-posed, and its approximate solution, robust to errors in Cauchy data, requires
The role of positional errors while interpolating soil organic carbon contents using satellite imagery data. While combining the different sources of information, positional errors can play a large role
The optimal recovery of a function from an inaccurate information on its k-plane transform the information on its κ-plane transform, measured with an error. We present the error of the optimal recovery
On Stable Continuation of Potential Field with the Approximately Defined Boundary boundary. We have obtained the stability of an approximate solution with respect to boundary error
Approximation of inverse models for temperature-concentration dependences of the transmission function of a single-component homogeneous gas medium by artificial neural networksThe problem of application of artificial neural networks for approximation of inverse models
Instrumental broadening of spectral line profiles due to discrete representation of a continuous physical quantity of approximation error appears, such as the error of midpoint approximation to a definite integral in the rectangle
Method of penalization for the state equation for an elliptical optimal control problem constraints. A discrete optimal control problem is approximated by a minimization problem with penalized state
Error estimations of mixed finite element methods for nonlinear problems of shallow shell theory and sufficient conditions for their solvability are derived. Mixed finite element methods for the approximate
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